#Library

#1. a. Which variables are continuous/numerical? Which are ordinal? Which are nominal?
#b. What are the methods for transforming categorical variables? 
#c. Carry out and demonstrate data transformation where necessary. 

setwd("C:/Users/Admin/Documents/Predictive Anal ASM1")
housingvaluation <- read.csv("HousingValuation.csv")

summary(housingvaluation)
       Id            LotArea          LotShape     LandContour         Utilities          LotConfig        
 Min.   :   1.0   Min.   :  1300   Min.   :1.000   Length:1454        Length:1454        Length:1454       
 1st Qu.: 365.2   1st Qu.:  7544   1st Qu.:3.000   Class :character   Class :character   Class :character  
 Median : 732.5   Median :  9478   Median :4.000   Mode  :character   Mode  :character   Mode  :character  
 Mean   : 731.3   Mean   : 10521   Mean   :3.591                                                           
 3rd Qu.:1095.8   3rd Qu.: 11604   3rd Qu.:4.000                                                           
 Max.   :1460.0   Max.   :215245   Max.   :4.000                                                           
                                                                                                           
    Slope            DwellClass        OverallQuality   OverallCondition   YearBuilt    ExteriorCondition 
 Length:1454        Length:1454        Min.   : 1.000   Min.   :2.000    Min.   :1872   Length:1454       
 Class :character   Class :character   1st Qu.: 5.000   1st Qu.:5.000    1st Qu.:1954   Class :character  
 Mode  :character   Mode  :character   Median : 6.000   Median :5.000    Median :1973   Mode  :character  
                                       Mean   : 6.103   Mean   :5.576    Mean   :1972                     
                                       3rd Qu.: 7.000   3rd Qu.:6.000    3rd Qu.:2000                     
                                       Max.   :10.000   Max.   :9.000    Max.   :2010                     
                                                                         NA's   :13                       
 BasementCondition     TotalBSF     CentralAir         LowQualFinSF       LivingArea      FullBath    
 Length:1454        Min.   :   0   Length:1454        Min.   :  0.000   Min.   : 334   Min.   :0.000  
 Class :character   1st Qu.: 796   Class :character   1st Qu.:  0.000   1st Qu.:1131   1st Qu.:1.000  
 Mode  :character   Median : 992   Mode  :character   Median :  0.000   Median :1466   Median :2.000  
                    Mean   :1058                      Mean   :  5.869   Mean   :1517   Mean   :1.566  
                    3rd Qu.:1300                      3rd Qu.:  0.000   3rd Qu.:1777   3rd Qu.:2.000  
                    Max.   :6110                      Max.   :572.000   Max.   :5642   Max.   :3.000  
                                                                        NA's   :10                    
    HalfBath       BedroomAbvGr   KitchenQuality      KitchenAbvGr   TotalRmsAbvGrd    Fireplaces    
 Min.   :0.0000   Min.   :0.000   Length:1454        Min.   :0.000   Min.   : 2.00   Min.   :0.0000  
 1st Qu.:0.0000   1st Qu.:2.000   Class :character   1st Qu.:1.000   1st Qu.: 5.00   1st Qu.:0.0000  
 Median :0.0000   Median :3.000   Mode  :character   Median :1.000   Median : 6.00   Median :1.0000  
 Mean   :0.3831   Mean   :2.869                      Mean   :1.047   Mean   : 6.52   Mean   :0.6142  
 3rd Qu.:1.0000   3rd Qu.:3.000                      3rd Qu.:1.000   3rd Qu.: 7.00   3rd Qu.:1.0000  
 Max.   :2.0000   Max.   :8.000                      Max.   :3.000   Max.   :14.00   Max.   :3.0000  
                                                                                                     
  GarageType          GarageCars     PavedDrive           PoolArea       OpenPorchSF         MoSold      
 Length:1454        Min.   :0.000   Length:1454        Min.   :  0.00   Min.   :  0.00   Min.   : 1.000  
 Class :character   1st Qu.:1.000   Class :character   1st Qu.:  0.00   1st Qu.:  0.00   1st Qu.: 5.000  
 Mode  :character   Median :2.000   Mode  :character   Median :  0.00   Median : 25.00   Median : 6.000  
                    Mean   :1.771                      Mean   :  2.77   Mean   : 46.37   Mean   : 6.319  
                    3rd Qu.:2.000                      3rd Qu.:  0.00   3rd Qu.: 68.00   3rd Qu.: 8.000  
                    Max.   :4.000                      Max.   :738.00   Max.   :547.00   Max.   :12.000  
                                                                                                         
     YrSold       SalePrice     
 Min.   :2006   Min.   : 34900  
 1st Qu.:2007   1st Qu.:130000  
 Median :2008   Median :163250  
 Mean   :2008   Mean   :181112  
 3rd Qu.:2009   3rd Qu.:214000  
 Max.   :2010   Max.   :755000  
                                
View(housingvaluation)
str(housingvaluation)
'data.frame':   1454 obs. of  32 variables:
 $ Id               : int  3 4 5 6 8 12 14 15 17 21 ...
 $ LotArea          : int  11250 9550 14260 14115 10382 11924 10652 10920 11241 14215 ...
 $ LotShape         : int  3 3 3 3 3 3 3 3 3 3 ...
 $ LandContour      : chr  "Lvl" "Lvl" "Lvl" "Lvl" ...
 $ Utilities        : chr  "AllPub" "AllPub" "AllPub" "AllPub" ...
 $ LotConfig        : chr  "Inside" "Corner" "FR2" "Inside" ...
 $ Slope            : chr  "Gtl" "Gtl" "Gtl" "Gtl" ...
 $ DwellClass       : chr  "1Fam" "1Fam" "1Fam" "1Fam" ...
 $ OverallQuality   : int  7 7 8 5 7 9 7 6 6 8 ...
 $ OverallCondition : int  5 5 5 5 6 5 5 5 7 5 ...
 $ YearBuilt        : int  2001 1915 2000 1993 1973 2005 2006 1960 1970 2005 ...
 $ ExteriorCondition: chr  "TA" "TA" "TA" "TA" ...
 $ BasementCondition: chr  "TA" "Gd" "TA" "TA" ...
 $ TotalBSF         : int  920 756 1145 796 1107 1175 1494 1253 1004 1158 ...
 $ CentralAir       : chr  "Y" "Y" "Y" "Y" ...
 $ LowQualFinSF     : int  0 0 0 0 0 0 0 0 0 0 ...
 $ LivingArea       : int  1786 1717 2198 1362 2090 2324 1494 1253 1004 2376 ...
 $ FullBath         : int  2 1 2 1 2 3 2 1 1 3 ...
 $ HalfBath         : int  1 0 1 1 1 0 0 1 0 1 ...
 $ BedroomAbvGr     : int  3 3 4 1 3 4 3 2 2 4 ...
 $ KitchenQuality   : chr  "Gd" "Gd" "Gd" "TA" ...
 $ KitchenAbvGr     : int  1 1 1 1 1 1 1 1 1 1 ...
 $ TotalRmsAbvGrd   : int  6 7 9 5 7 11 7 5 5 9 ...
 $ Fireplaces       : int  1 1 1 0 2 2 1 1 1 1 ...
 $ GarageType       : chr  "Attchd" "Detchd" "Attchd" "Attchd" ...
 $ GarageCars       : int  2 3 3 2 2 3 3 1 2 3 ...
 $ PavedDrive       : chr  "Y" "Y" "Y" "Y" ...
 $ PoolArea         : int  0 0 0 0 0 0 0 0 0 0 ...
 $ OpenPorchSF      : int  42 35 84 30 204 21 33 213 0 154 ...
 $ MoSold           : int  9 2 12 10 11 7 8 5 3 11 ...
 $ YrSold           : int  2008 2006 2008 2009 2009 2006 2007 2008 2010 2006 ...
 $ SalePrice        : int  223500 140000 250000 143000 200000 345000 279500 157000 149000 325300 ...

#Part B-Question 1

summary(housingvaluation)
    LotArea          LotShape      LandContour         Slope         OverallQuality   OverallCondition
 Min.   :  1300   Min.   :1.000   Min.   :0.0000   Min.   :0.00000   Min.   : 1.000   Min.   :2.000   
 1st Qu.:  7544   1st Qu.:3.000   1st Qu.:0.0000   1st Qu.:0.00000   1st Qu.: 5.000   1st Qu.:5.000   
 Median :  9478   Median :4.000   Median :0.0000   Median :0.00000   Median : 6.000   Median :5.000   
 Mean   : 10521   Mean   :3.591   Mean   :0.1843   Mean   :0.06121   Mean   : 6.103   Mean   :5.576   
 3rd Qu.: 11604   3rd Qu.:4.000   3rd Qu.:0.0000   3rd Qu.:0.00000   3rd Qu.: 7.000   3rd Qu.:6.000   
 Max.   :215245   Max.   :4.000   Max.   :3.0000   Max.   :2.00000   Max.   :10.000   Max.   :9.000   
                                                                                                      
   YearBuilt    ExteriorCondition BasementCondition    TotalBSF      CentralAir      LowQualFinSF    
 Min.   :1872   Min.   :0.000     Min.   :0.000     Min.   :   0   Min.   :0.0000   Min.   :  0.000  
 1st Qu.:1954   1st Qu.:1.000     1st Qu.:2.000     1st Qu.: 796   1st Qu.:1.0000   1st Qu.:  0.000  
 Median :1973   Median :1.000     Median :2.000     Median : 992   Median :1.0000   Median :  0.000  
 Mean   :1972   Mean   :1.083     Mean   :1.963     Mean   :1058   Mean   :0.9354   Mean   :  5.869  
 3rd Qu.:2000   3rd Qu.:1.000     3rd Qu.:2.000     3rd Qu.:1300   3rd Qu.:1.0000   3rd Qu.:  0.000  
 Max.   :2010   Max.   :2.000     Max.   :3.000     Max.   :6110   Max.   :1.0000   Max.   :572.000  
 NA's   :13                                                                                          
   LivingArea      FullBath        HalfBath       BedroomAbvGr   KitchenQuality   KitchenAbvGr  
 Min.   : 334   Min.   :0.000   Min.   :0.0000   Min.   :0.000   Min.   :0.000   Min.   :0.000  
 1st Qu.:1131   1st Qu.:1.000   1st Qu.:0.0000   1st Qu.:2.000   1st Qu.:1.000   1st Qu.:1.000  
 Median :1466   Median :2.000   Median :0.0000   Median :3.000   Median :1.000   Median :1.000  
 Mean   :1517   Mean   :1.566   Mean   :0.3831   Mean   :2.869   Mean   :1.514   Mean   :1.047  
 3rd Qu.:1777   3rd Qu.:2.000   3rd Qu.:1.0000   3rd Qu.:3.000   3rd Qu.:2.000   3rd Qu.:1.000  
 Max.   :5642   Max.   :3.000   Max.   :2.0000   Max.   :8.000   Max.   :3.000   Max.   :3.000  
 NA's   :10                                                                                     
 TotalRmsAbvGrd    Fireplaces       GarageCars      PavedDrive       PoolArea       OpenPorchSF    
 Min.   : 2.00   Min.   :0.0000   Min.   :0.000   Min.   :0.000   Min.   :  0.00   Min.   :  0.00  
 1st Qu.: 5.00   1st Qu.:0.0000   1st Qu.:1.000   1st Qu.:2.000   1st Qu.:  0.00   1st Qu.:  0.00  
 Median : 6.00   Median :1.0000   Median :2.000   Median :2.000   Median :  0.00   Median : 25.00  
 Mean   : 6.52   Mean   :0.6142   Mean   :1.771   Mean   :1.858   Mean   :  2.77   Mean   : 46.37  
 3rd Qu.: 7.00   3rd Qu.:1.0000   3rd Qu.:2.000   3rd Qu.:2.000   3rd Qu.:  0.00   3rd Qu.: 68.00  
 Max.   :14.00   Max.   :3.0000   Max.   :4.000   Max.   :2.000   Max.   :738.00   Max.   :547.00  
                                                                                                   
     MoSold           YrSold       SalePrice      Utilities_AllPub Utilities_NoSeWa    LotConfig_Corner
 Min.   : 1.000   Min.   :2006   Min.   : 34900   Min.   :0.0000   Min.   :0.0000000   Min.   :0.0000  
 1st Qu.: 5.000   1st Qu.:2007   1st Qu.:130000   1st Qu.:1.0000   1st Qu.:0.0000000   1st Qu.:0.0000  
 Median : 6.000   Median :2008   Median :163250   Median :1.0000   Median :0.0000000   Median :0.0000  
 Mean   : 6.319   Mean   :2008   Mean   :181112   Mean   :0.9993   Mean   :0.0006878   Mean   :0.1802  
 3rd Qu.: 8.000   3rd Qu.:2009   3rd Qu.:214000   3rd Qu.:1.0000   3rd Qu.:0.0000000   3rd Qu.:0.0000  
 Max.   :12.000   Max.   :2010   Max.   :755000   Max.   :1.0000   Max.   :1.0000000   Max.   :1.0000  
                                                                                                       
 LotConfig_CulDSac LotConfig_FR2     LotConfig_FR3      LotConfig_Inside Dwellclass_Single_Family
 Min.   :0.00000   Min.   :0.00000   Min.   :0.000000   Min.   :0.0000   Min.   :0.0000          
 1st Qu.:0.00000   1st Qu.:0.00000   1st Qu.:0.000000   1st Qu.:0.0000   1st Qu.:1.0000          
 Median :0.00000   Median :0.00000   Median :0.000000   Median :1.0000   Median :1.0000          
 Mean   :0.06465   Mean   :0.03232   Mean   :0.002751   Mean   :0.7201   Mean   :0.8349          
 3rd Qu.:0.00000   3rd Qu.:0.00000   3rd Qu.:0.000000   3rd Qu.:1.0000   3rd Qu.:1.0000          
 Max.   :1.00000   Max.   :1.00000   Max.   :1.000000   Max.   :1.0000   Max.   :1.0000          
                                                                                                 
 Dwellclass_Two_Family Dwellclass_Duplex Dwellclass_Townhouse_EndUnit Dwellclass_Townhouse_InsideUnite
 Min.   :0.00000       Min.   :0.00000   Min.   :0.0000               Min.   :0.00000                 
 1st Qu.:0.00000       1st Qu.:0.00000   1st Qu.:0.0000               1st Qu.:0.00000                 
 Median :0.00000       Median :0.00000   Median :0.0000               Median :0.00000                 
 Mean   :0.02132       Mean   :0.03576   Mean   :0.0784               Mean   :0.02957                 
 3rd Qu.:0.00000       3rd Qu.:0.00000   3rd Qu.:0.0000               3rd Qu.:0.00000                 
 Max.   :1.00000       Max.   :1.00000   Max.   :1.0000               Max.   :1.00000                 
                                                                                                      
 Twotypes_garage    Attachedtohome_garage Basement_garage   Buildin_garage    Carport_garage   
 Min.   :0.000000   Min.   :0.0000        Min.   :0.00000   Min.   :0.00000   Min.   :0.00000  
 1st Qu.:0.000000   1st Qu.:0.0000        1st Qu.:0.00000   1st Qu.:0.00000   1st Qu.:0.00000  
 Median :0.000000   Median :1.0000        Median :0.00000   Median :0.00000   Median :0.00000  
 Mean   :0.004126   Mean   :0.5983        Mean   :0.01307   Mean   :0.06052   Mean   :0.00619  
 3rd Qu.:0.000000   3rd Qu.:1.0000        3rd Qu.:0.00000   3rd Qu.:0.00000   3rd Qu.:0.00000  
 Max.   :1.000000   Max.   :1.0000        Max.   :1.00000   Max.   :1.00000   Max.   :1.00000  
                                                                                               
 Detachedfromhome_garage
 Min.   :0.0000         
 1st Qu.:0.0000         
 Median :0.0000         
 Mean   :0.2641         
 3rd Qu.:1.0000         
 Max.   :1.0000         
                        

#PartB-Question 2 & 3


housingvaluation$Dwellclass_Single_Family <- as.numeric(housingvaluation$DwellClass == "1Fam")
housingvaluation$Dwellclass_Two_Family <- as.numeric(housingvaluation$DwellClass == "2fmCon")
housingvaluation$Dwellclass_Duplex <- as.numeric(housingvaluation$DwellClass == "Duplex")
housingvaluation$Dwellclass_Townhouse_EndUnit <- as.numeric(housingvaluation$DwellClass == "TwnhsE")
housingvaluation$Dwellclass_Townhouse_InsideUnite <- as.numeric(housingvaluation$DwellClass == "Twnhs")

housingvaluation <- housingvaluation[, !names(housingvaluation) %in% c("DwellClass")]

#Handle NA values of GrarageType variable

NA_numeric <- function(x, value) {
  ifelse(is.na(x), 0, as.numeric(x == value))
}

housingvaluation$Twotypes_garage <- NA_numeric(housingvaluation$GarageType, "2Types")
housingvaluation$Attachedtohome_garage <- NA_numeric(housingvaluation$GarageType, "Attchd")
housingvaluation$Basement_garage <- NA_numeric(housingvaluation$GarageType, "Basment")
housingvaluation$Buildin_garage <- NA_numeric(housingvaluation$GarageType, "BuiltIn")
housingvaluation$Carport_garage <- NA_numeric(housingvaluation$GarageType, "CarPort")
housingvaluation$Detachedfromhome_garage <- NA_numeric(housingvaluation$GarageType, "Detchd")


housingvaluation <- housingvaluation[, !names(housingvaluation) %in% c("GarageType")]
#Tranform ordinal varibles into numerical


housingvaluation$ExteriorCondition <- factor(housingvaluation$ExteriorCondition, levels=c("Gd","TA","Fa"), labels=c(2,1,0))
housingvaluation$ExteriorCondition <- as.numeric(as.character(housingvaluation$ExteriorCondition))

housingvaluation$CentralAir <- factor(housingvaluation$CentralAir, levels=c("N","Y"), 
labels=c(0,1))
housingvaluation$CentralAir <- as.numeric(as.character(housingvaluation$CentralAir))

housingvaluation$BasementCondition <-  factor(housingvaluation$BasementCondition, levels=c("Gd","TA","Fa","NB"), 
labels=c(3,2,1,0))
housingvaluation$BasementCondition <- as.numeric(as.character(housingvaluation$BasementCondition))

housingvaluation$KitchenQuality <- factor(housingvaluation$KitchenQuality, levels=c("Ex","Gd","TA","Fa"), 
labels=c(3,2,1,0))
housingvaluation$KitchenQuality <- as.numeric(as.character(housingvaluation$KitchenQuality))

housingvaluation$LandContour <- factor(housingvaluation$LandContour, levels=c("Low","HLS","Bnk","Lvl"), 
labels=c(3,2,1,0))
housingvaluation$LandContour <- as.numeric(as.character(housingvaluation$LandContour))

housingvaluation$PavedDrive <- factor(housingvaluation$PavedDrive, levels=c("Y","P","N"), 
labels=c(2,1,0))
housingvaluation$PavedDrive <- as.numeric(as.character(housingvaluation$PavedDrive))

housingvaluation$Slope <- factor(housingvaluation$Slope, levels=c("Sev","Mod","Gtl"), 
labels=c(2,1,0))
housingvaluation$Slope <- as.numeric(as.character(housingvaluation$Slope))

#Part B - Question 2


#question 2: a. Calculate the summary statistics: mean, median, max and standard deviation for each of the continuous variables, and count for each categorical variable. 

continuous_var <- c("LotArea", "TotalBSF", "LivingArea", "SalePrice", "OpenPorchSF", "LowQualFinSF","PoolArea", "GarageCars")


summary_Con_var <- summary(housingvaluation[, continuous_var])

# Standard Deviation
sd_results <- sapply(housingvaluation[, c("LotArea", "TotalBSF", "LivingArea", "SalePrice", "OpenPorchSF", "LowQualFinSF","PoolArea", "GarageCars")], 
                     function(x) sd(x, na.rm = TRUE))

#Count of each catergorical variables
categorical_var <- subset(housingvaluation, select = -c(LotArea, TotalBSF, LivingArea, SalePrice, OpenPorchSF, LowQualFinSF, PoolArea, GarageCars))

frequency_tables <- lapply(categorical_var, table)

frequency_df <- do.call(rbind, lapply(names(frequency_tables), function(var) {
  data.frame(
    Variable = var,
    Category = names(frequency_tables[[var]]),
    Frequency = as.vector(frequency_tables[[var]])
  )
}))

write.csv(frequency_df, "categorical_frequency_table.csv", row.names = FALSE)



#Check for extreme values

par(mfrow = c(3, 5), mar = c(4, 4, 2, 1))

for (var in continuous_var) {
  boxplot(housingvaluation[[var]], 
          main = var, 
          ylab = var,
          col = "lightblue",
          outline = TRUE)}
par(mfrow = c(1, 1))

#Part B - Question 3


#Histogram


housingvaluation %>%
    select(all_of(continuous_var)) %>%
    gather(key = "variable", value = "value") %>%
    ggplot(aes(x = value)) +
    facet_wrap(~ variable, scales = "free") +
    geom_histogram()


par(mfrow=c(3,3))
hist(housingvaluation$LotArea, breaks = 50, col="orange", main = "LotArea")
hist(housingvaluation$LivingArea, breaks = 50, col="orange", main = "LivingArea")
hist(housingvaluation$TotalBSF, breaks = 50, col="orange", main = "TotalBSF")
hist(housingvaluation$SalePrice, breaks = 50, col="orange", main = "SalePrice")
hist(housingvaluation$LowQualFinSF, breaks = 50, col="orange", main = "LowQualFinSF")
hist(housingvaluation$PoolArea, breaks = 50, col="orange", main = "PoolArea")
hist(housingvaluation$OpenPorchSF, breaks = 50, col="orange", main = "OpenPorchSF")
hist(housingvaluation$GarageCars, breaks = 50, col="orange", main = "GarageCars")


#Outlier

find_outliers <- function(x) {
  x <- x[!is.na(x)]  
  if (length(x) == 0) return(numeric(0)) 
  Q1 <- quantile(x, 0.25)
  Q3 <- quantile(x, 0.75)
  IQR <- Q3 - Q1
  lower_bound <- Q1 - 1.5 * IQR
  upper_bound <- Q3 + 1.5 * IQR
  return(x[x < lower_bound | x > upper_bound])
}

outliers <- lapply(housingvaluation[continuous_var], function(x) {
  tryCatch(
    find_outliers(x),
    error = function(e) {
      warning(paste("Error processing variable:", deparse(substitute(x))))
      return(NULL)
    }
  )
})
  
print(outliers)

#Part B - Question 4

#1 Identify missing value
missing_values <- colSums(is.na(housingvaluation))
variables_with_missing <- names(missing_values[missing_values > 0])

missing_percentages <- colMeans(is.na(housingvaluation)) * 100
print(missing_percentages[missing_percentages > 0])

summary(housingvaluation)

# Remove missing values
Remove_missing_value <- housingvaluation

all.deleted <- Remove_missing_value[complete.cases(Remove_missing_value),]


mean(all.deleted$LivingArea, na.rm = TRUE)
mean(housingvaluation$LivingArea, na.rm = TRUE)

mean(all.deleted$YearBuilt, na.rm = TRUE)
mean(housingvaluation$YearBuilt, na.rm = TRUE)

png("correlation_plot_rmmv.png", width=2500, height=2500, res=150)
pairs.panels(Replace_with_mean, col="red")
dev.off()


plot(density(all.deleted$LivingArea), col="red", 
 main="LivingArea Original (Blue) vs Transformed (Red)") 
lines(density(Remove_missing_value$LivingArea, na.rm = TRUE), col="blue")

plot(density(all.deleted$YearBuilt), col="red", 
 main="YearBuilt Original (Blue) vs Transformed (Red)") 
lines(density(Remove_missing_value$YearBuilt, na.rm = TRUE), col="blue")

#Replace with mean


Replace_with_mean <- housingvaluation

summary(Replace_with_mean)

Replace_with_mean$YearBuilt[is.na(Replace_with_mean$YearBuilt)] <- mean(Replace_with_mean$YearBuilt, na.rm = TRUE)
mean(Replace_with_mean$YearBuilt, na.rm = TRUE)

Replace_with_mean$LivingArea[is.na(Replace_with_mean$LivingArea)] <- mean(Replace_with_mean$LivingArea, na.rm = TRUE)
mean(Replace_with_mean$LivingArea, na.rm = TRUE)

png("correlation_plot_rpwm.png", width=2500, height=2500, res=150)
pairs.panels(Replace_with_mean, col="red")
dev.off()


plot(density(Replace_with_mean$YearBuilt), col="red",
 main="YearBuilt Original (Blue) vs Transformed (Red)") 
lines(density(housingvaluation$YearBuilt, na.rm = TRUE), col="blue")

plot(density(Replace_with_mean$LivingArea), col="red",
 main="LivingArea Original (Blue) vs Transformed (Red)") 
lines(density(housingvaluation$LivingArea, na.rm = TRUE), col="blue")


#Replace With Zero

MV_zero <- housingvaluation

MV_zero[is.na(MV_zero)] <- 0

mean(MV_zero$YearBuilt, na.rm = TRUE)
mean(housingvaluation$YearBuilt, na.rm = TRUE)
mean(MV_zero$LivingArea, na.rm = TRUE)
mean(housingvaluation$LivingArea, na.rm = TRUE)

png("correlation_plot.png", width=2500, height=2500, res=150)
pairs.panels(MV_zero, col="red")
dev.off()



plot(density(MV_zero$YearBuilt), col="red", 
 main="YearBuilt Original (Blue) vs Transformed (Red)") 
lines(density(housingvaluation$YearBuilt, na.rm = TRUE), col="blue")

plot(density(MV_zero$LivingArea), col="red", 
 main="LivingArea Original (Blue) vs Transformed (Red)") 
lines(density(housingvaluation$LivingArea, na.rm = TRUE), col="blue")
#final dataset

housingvaluation <- housingvaluation[, !names(housingvaluation) %in% c("Id")]

housingvaluation_complete <- housingvaluation[complete.cases(housingvaluation),]

summary(housingvaluation_complete)

#Part B - Question 5

names(housingdataset)[highlyCorr]
 [1] "OverallQuality"           "LivingArea"               "YearBuilt"               
 [4] "GarageCars"               "FullBath"                 "TotalRmsAbvGrd"          
 [7] "Attachedtohome_garage"    "KitchenAbvGr"             "Dwellclass_Single_Family"
[10] "LotConfig_Inside"         "Slope"                    "Utilities_NoSeWa"        


selected_attr <- housingvaluation_complete$SalePrice
par(mfrow=c(1,2))
hist(selected_attr, col="orange", main="Histogram")
plot(density(selected_attr, na.rm=TRUE), main="Density")


#Distribution of selected variables against the target variable
Selected_vars <- subset(housingdataset, select = -c(KitchenAbvGr, Utilities_NoSeWa, Attachedtohome_garage, MoSold, YrSold, GarageCars))

Selected_vars$SalePrice <- target_var

#Distribution of continous vars with target var

continuous_vars2 <- c("LotArea", "TotalBSF", "LivingArea", "OpenPorchSF", "LowQualFinSF", "PoolArea")

par(mfrow = c(2, 3))
plot_list <- list()

for (var in continuous_vars2) {
  p <- ggplot(Selected_vars, aes_string(x = var, y = "SalePrice")) +
    geom_point(alpha = 0.5, color = "steelblue") +
    geom_smooth(method = "lm", color = "red", se = FALSE) +
    labs(x = var, y = "Sale Price", title = paste("Sale Price vs", var)) +
    theme_minimal() +
    theme(plot.title = element_text(hjust = 0.5, face = "bold"),
          axis.title = element_text(face = "bold"),
          axis.text = element_text(size = 8))
  
  plot_list[[var]] <- p
}
grid.arrange(grobs = plot_list, ncol = 3)


#Distribution of categorical vars with target var

categorical_vars2 <- Selected_vars %>%
  select(-c(LotArea, TotalBSF, LivingArea, OpenPorchSF, LowQualFinSF, PoolArea, SalePrice))


plot_data <- categorical_vars2 %>%
  mutate(SalePrice = Selected_vars$SalePrice) %>%
  pivot_longer(cols = -SalePrice, names_to = "Variable", values_to = "Category") %>%
  group_by(Variable, Category) %>%
  summarise(MeanSalePrice = mean(SalePrice, na.rm = TRUE), .groups = 'drop')

plot_list <- lapply(unique(plot_data$Variable), function(var) {
  ggplot(plot_data[plot_data$Variable == var,], aes(x = Category, y = MeanSalePrice)) +
    geom_bar(stat = "identity", fill = "skyblue") +
    theme_minimal() +
    theme(axis.text.x = element_text(angle = 45, hjust = 1, size = 6),
          axis.text.y = element_text(size = 6),
          plot.title = element_text(size = 8),
          plot.margin = unit(c(0.1, 0.1, 0.1, 0.1), "cm")) +
    labs(title = var, x = NULL, y = NULL) +
    scale_y_continuous(labels = scales::dollar_format(scale = 1e-3, suffix = "K"))
})

n_plots <- length(plot_list)
n_cols <- ceiling(sqrt(n_plots))
n_rows <- ceiling(n_plots / n_cols)

cat_dis <- grid.arrange(
  grobs = plot_list,
  ncol = n_cols,
  nrow = n_rows,
  top = "Distribution of Categorical Variables vs SalePrice"
)
#Test for skewness

housingdataset %>%
  select(all_of(continuous_vars2)) %>%
  gather(key = "variable", value = "value") %>%
  ggplot(aes(x = value)) +
  facet_wrap(~ variable, scales = "free") +
  geom_histogram()

categorical_var3 <- colnames(categorical_vars2)

housingdataset %>%
  select(all_of(categorical_var3)) %>%
  gather(key = "variable", value = "value") %>%
  ggplot(aes(x = value)) +
  facet_wrap(~ variable, scales = "free") +
  geom_bar()
#Tranform to normal distribution

right_skewcols <- c("LivingArea", "OpenPorchSF", "TotalBSF", "LotArea")

housingdataset[right_skewcols] <- lapply(housingdataset[right_skewcols], function(x) {
  x[x <= 0] <- 0.01
  log(x)
})


housingdataset %>%
  select(all_of(continuous_vars2)) %>%
  gather(key = "variable", value = "value") %>%
  ggplot(aes(x = value)) +
  facet_wrap(~ variable, scales = "free") +
  geom_histogram()

#Part C- question 1

summary(hmodel2)$coefficients
                                  Estimate   Std. Error     t value     Pr(>|t|)
(Intercept)                  -1.833821e+06 187818.60432 -9.76378708 1.718300e-21
LotArea                       2.486928e+04   3904.80433  6.36889185 3.007553e-10
LotShape                      2.527157e+03   2517.55135  1.00381539 3.157324e-01
LandContour                   1.522128e+02   2608.27264  0.05835769 9.534764e-01
Slope                         7.718414e+03   5734.40777  1.34598279 1.786407e-01
OverallQuality                2.004424e+04   1634.30220 12.26470852 3.956659e-32
OverallCondition              5.575092e+03   1442.22800  3.86561101 1.186240e-04
YearBuilt                     5.495736e+02     81.42688  6.74929020 2.631501e-11
ExteriorCondition            -9.264129e+02   3981.01178 -0.23270791 8.160402e-01
BasementCondition            -4.717354e+03   4424.54518 -1.06617819 2.866237e-01
TotalBSF                      2.525382e+03   1063.61873  2.37432998 1.778582e-02
CentralAir                   -9.180487e+03   6083.25797 -1.50913991 1.316075e-01
LowQualFinSF                 -1.778281e+01     22.74613 -0.78179519 4.345368e-01
LivingArea                    5.883810e+04   9466.49113  6.21540748 7.761564e-10
FullBath                     -1.894774e+02   3629.51900 -0.05220454 9.583771e-01
HalfBath                     -5.376196e+03   3016.16044 -1.78246345 7.500446e-02
BedroomAbvGr                 -1.128418e+04   2204.15643 -5.11950156 3.732967e-07
KitchenQuality                1.960675e+04   2701.32514  7.25819844 8.359075e-13
TotalRmsAbvGrd                7.030814e+03   1599.20751  4.39643625 1.229220e-05
Fireplaces                    6.948801e+03   2265.97287  3.06658620 2.228683e-03
PavedDrive                    2.103123e+02   2839.80703  0.07405866 9.409799e-01
PoolArea                      3.340128e+01     28.84393  1.15800029 2.471654e-01
OpenPorchSF                  -2.265520e+02    331.81891 -0.68275806 4.949322e-01
Utilities_AllPub              6.545862e+04  39148.75661  1.67204843 9.485591e-02
LotConfig_Corner             -2.833160e+03   3336.10807 -0.84924113 3.959688e-01
LotConfig_CulDSac             7.578925e+03   5519.00873  1.37324019 1.700134e-01
LotConfig_FR2                -4.029876e+03   6948.49180 -0.57996406 5.620813e-01
LotConfig_FR3                -9.110845e+03  21840.81657 -0.41714762 6.766681e-01
Dwellclass_Single_Family      4.519468e+03   8942.75442  0.50537765 6.134151e-01
Dwellclass_Two_Family        -6.463472e+02  13161.53489 -0.04910880 9.608433e-01
Dwellclass_Duplex             5.069052e+03  11440.51551  0.44307898 6.578131e-01
Dwellclass_Townhouse_EndUnit  6.006218e+02   8655.96190  0.06938822 9.446957e-01
Twotypes_garage               2.112669e+03  26843.59405  0.07870291 9.372861e-01
Basement_garage               1.870783e+03  11068.23606  0.16902273 8.658160e-01
Buildin_garage                8.084745e+03   5608.13870  1.44160933 1.497540e-01
Carport_garage               -1.296701e+04  15034.96768 -0.86245667 3.886618e-01
Detachedfromhome_garage       2.912890e+03   3356.42972  0.86785370 3.857015e-01
plot3 <- test.set3 %>% 
  ggplot(aes(SalePrice,predicted.SalePrice)) + 
  geom_point(alpha=0.5) + 
  stat_smooth(aes(colour='red')) + 
  xlab('Actual value of SalePrice') + 
  ylab('Predicted value of SalePrice')+ 
  theme_bw()
ggplotly(plot3)
`geom_smooth()` using method = 'loess' and formula = 'y ~ x'

#Decision Tree

dcthousing <- housingdataset_selected1
Error: object 'housingdataset_selected1' not found
dtree$variable.importance
  OverallQuality       LivingArea         TotalBSF   KitchenQuality        YearBuilt   TotalRmsAbvGrd 
    3.943247e+12     1.054748e+12     1.043928e+12     1.038985e+12     7.239169e+11     4.288177e+11 
    BedroomAbvGr          LotArea         HalfBath         FullBath       Fireplaces   Buildin_garage 
    2.170179e+11     1.509278e+11     1.429624e+11     1.346425e+11     4.652120e+10     1.924287e+10 
LotConfig_Corner 
    1.635907e+10 

print(paste("Root Mean Square Error: ", dct_rmse))
[1] "Root Mean Square Error:  43645.6040879741"
print(pruned.dtree)
n= 954 

node), split, n, deviance, yval
      * denotes terminal node

 1) root 954 6.017664e+12 181808.0  
   2) OverallQuality< 7.5 801 1.867541e+12 157862.2  
     4) OverallQuality< 6.5 592 8.130738e+11 140674.1  
       8) LivingArea< 7.235619 369 3.024860e+11 125960.4  
        16) TotalBSF< 6.915227 242 1.488286e+11 114974.5 *
        17) TotalBSF>=6.915227 127 6.879663e+10 146894.1 *
       9) LivingArea>=7.235619 223 2.985157e+11 165020.8 *
     5) OverallQuality>=6.5 209 3.841739e+11 206548.1  
      10) LivingArea< 7.507689 136 1.282820e+11 189035.2 *
      11) LivingArea>=7.507689 73 1.364708e+11 239175.0 *
   3) OverallQuality>=7.5 153 1.286291e+12 307171.2  
     6) OverallQuality< 8.5 111 4.357182e+11 275362.6  
      12) LivingArea< 7.564236 64 1.461172e+11 245779.4 *
      13) LivingArea>=7.564236 47 1.573209e+11 315646.1 *
     7) OverallQuality>=8.5 42 4.414506e+11 391236.6  
      14) LivingArea< 7.610357 19 1.950673e+10 332807.7 *
      15) LivingArea>=7.610357 23 3.034949e+11 439504.0 *

---
title: "Assignment 1-Predictive"
output: html_notebook
---

#Library
```{r}

save.image(file="myPredictiveasm1.RData")
load("myPredictiveasm1.RData")


library(psych)
library(corrplot)
library(Amelia)
library(caret)
library(plotly)
library(dplyr)
library(ggplot2)
library(GGally)
library(tidyr)
library(purrr)
library(tidyverse)
library(ggcorrplot)
library(rpart)
library(rpart.plot)
library(car)
library(gridExtra)





```

#Part B-Question 1
```{r}

housingvaluation <- read.csv("HousingValuation.csv")

summary(housingvaluation)
View(housingvaluation)
str(housingvaluation)

summary(housingvaluation$LivingArea)
```

#PartB-Question 2 & 3
```{r}
# Tranform nominal variable in to numerical

housingvaluation$Utilities_AllPub <- as.numeric(housingvaluation$Utilities == "AllPub")
housingvaluation$Utilities_NoSeWa <- as.numeric(housingvaluation$Utilities == "NoSeWa")

housingvaluation <- housingvaluation[, !names(housingvaluation) %in% c("Utilities")]


housingvaluation$LotConfig_Corner <- as.numeric(housingvaluation$LotConfig == "Corner")
housingvaluation$LotConfig_CulDSac <- as.numeric(housingvaluation$LotConfig == "CulDSac")
housingvaluation$LotConfig_FR2 <- as.numeric(housingvaluation$LotConfig == "FR2")
housingvaluation$LotConfig_FR3 <- as.numeric(housingvaluation$LotConfig == "FR3")
housingvaluation$LotConfig_Inside <- as.numeric(housingvaluation$LotConfig == "Inside")

housingvaluation <- housingvaluation[, !names(housingvaluation) %in% c("LotConfig")]

housingvaluation$Dwellclass_Single_Family <- as.numeric(housingvaluation$DwellClass == "1Fam")
housingvaluation$Dwellclass_Two_Family <- as.numeric(housingvaluation$DwellClass == "2fmCon")
housingvaluation$Dwellclass_Duplex <- as.numeric(housingvaluation$DwellClass == "Duplex")
housingvaluation$Dwellclass_Townhouse_EndUnit <- as.numeric(housingvaluation$DwellClass == "TwnhsE")
housingvaluation$Dwellclass_Townhouse_InsideUnite <- as.numeric(housingvaluation$DwellClass == "Twnhs")

housingvaluation <- housingvaluation[, !names(housingvaluation) %in% c("DwellClass")]
```


```{r}

#Handle NA values of GrarageType variable

NA_numeric <- function(x, value) {
  ifelse(is.na(x), 0, as.numeric(x == value))
}

housingvaluation$Twotypes_garage <- NA_numeric(housingvaluation$GarageType, "2Types")
housingvaluation$Attachedtohome_garage <- NA_numeric(housingvaluation$GarageType, "Attchd")
housingvaluation$Basement_garage <- NA_numeric(housingvaluation$GarageType, "Basment")
housingvaluation$Buildin_garage <- NA_numeric(housingvaluation$GarageType, "BuiltIn")
housingvaluation$Carport_garage <- NA_numeric(housingvaluation$GarageType, "CarPort")
housingvaluation$Detachedfromhome_garage <- NA_numeric(housingvaluation$GarageType, "Detchd")


housingvaluation <- housingvaluation[, !names(housingvaluation) %in% c("GarageType")]

```


```{r}
#Tranform ordinal varibles into numerical


housingvaluation$ExteriorCondition <- factor(housingvaluation$ExteriorCondition, levels=c("Gd","TA","Fa"), labels=c(2,1,0))
housingvaluation$ExteriorCondition <- as.numeric(as.character(housingvaluation$ExteriorCondition))

housingvaluation$CentralAir <- factor(housingvaluation$CentralAir, levels=c("N","Y"), 
labels=c(0,1))
housingvaluation$CentralAir <- as.numeric(as.character(housingvaluation$CentralAir))

housingvaluation$BasementCondition <-  factor(housingvaluation$BasementCondition, levels=c("Gd","TA","Fa","NB"), 
labels=c(3,2,1,0))
housingvaluation$BasementCondition <- as.numeric(as.character(housingvaluation$BasementCondition))

housingvaluation$KitchenQuality <- factor(housingvaluation$KitchenQuality, levels=c("Ex","Gd","TA","Fa"), 
labels=c(3,2,1,0))
housingvaluation$KitchenQuality <- as.numeric(as.character(housingvaluation$KitchenQuality))

housingvaluation$LandContour <- factor(housingvaluation$LandContour, levels=c("Low","HLS","Bnk","Lvl"), 
labels=c(3,2,1,0))
housingvaluation$LandContour <- as.numeric(as.character(housingvaluation$LandContour))

housingvaluation$PavedDrive <- factor(housingvaluation$PavedDrive, levels=c("Y","P","N"), 
labels=c(2,1,0))
housingvaluation$PavedDrive <- as.numeric(as.character(housingvaluation$PavedDrive))

housingvaluation$Slope <- factor(housingvaluation$Slope, levels=c("Sev","Mod","Gtl"), 
labels=c(2,1,0))
housingvaluation$Slope <- as.numeric(as.character(housingvaluation$Slope))



```

#Part B - Question 2
```{r}

#question 2: a. Calculate the summary statistics: mean, median, max and standard deviation for each of the continuous variables, and count for each categorical variable. 

continuous_var <- c("LotArea", "TotalBSF", "LivingArea", "SalePrice", "OpenPorchSF", "LowQualFinSF","PoolArea", "GarageCars")


summary_Con_var <- summary(housingvaluation[, continuous_var])

# Standard Deviation
sd_results <- sapply(housingvaluation[, c("LotArea", "TotalBSF", "LivingArea", "SalePrice", "OpenPorchSF", "LowQualFinSF","PoolArea", "GarageCars")], 
                     function(x) sd(x, na.rm = TRUE))

#Count of each catergorical variables
categorical_var <- subset(housingvaluation, select = -c(LotArea, TotalBSF, LivingArea, SalePrice, OpenPorchSF, LowQualFinSF, PoolArea, GarageCars))

frequency_tables <- lapply(categorical_var, table)

frequency_df <- do.call(rbind, lapply(names(frequency_tables), function(var) {
  data.frame(
    Variable = var,
    Category = names(frequency_tables[[var]]),
    Frequency = as.vector(frequency_tables[[var]])
  )
}))

write.csv(frequency_df, "categorical_frequency_table.csv", row.names = FALSE)



#Check for extreme values

par(mfrow = c(3, 5), mar = c(4, 4, 2, 1))

for (var in continuous_var) {
  boxplot(housingvaluation[[var]], 
          main = var, 
          ylab = var,
          col = "lightblue",
          outline = TRUE)}
par(mfrow = c(1, 1))



```


#Part B - Question 3
```{r}

#Histogram


housingvaluation %>%
    select(all_of(continuous_var)) %>%
    gather(key = "variable", value = "value") %>%
    ggplot(aes(x = value)) +
    facet_wrap(~ variable, scales = "free") +
    geom_histogram()


par(mfrow=c(3,3))
hist(housingvaluation$LotArea, breaks = 50, col="orange", main = "LotArea")
hist(housingvaluation$LivingArea, breaks = 50, col="orange", main = "LivingArea")
hist(housingvaluation$TotalBSF, breaks = 50, col="orange", main = "TotalBSF")
hist(housingvaluation$SalePrice, breaks = 50, col="orange", main = "SalePrice")
hist(housingvaluation$LowQualFinSF, breaks = 50, col="orange", main = "LowQualFinSF")
hist(housingvaluation$PoolArea, breaks = 50, col="orange", main = "PoolArea")
hist(housingvaluation$OpenPorchSF, breaks = 50, col="orange", main = "OpenPorchSF")
hist(housingvaluation$GarageCars, breaks = 50, col="orange", main = "GarageCars")


#Outlier

find_outliers <- function(x) {
  x <- x[!is.na(x)]  
  if (length(x) == 0) return(numeric(0)) 
  Q1 <- quantile(x, 0.25)
  Q3 <- quantile(x, 0.75)
  IQR <- Q3 - Q1
  lower_bound <- Q1 - 1.5 * IQR
  upper_bound <- Q3 + 1.5 * IQR
  return(x[x < lower_bound | x > upper_bound])
}

outliers <- lapply(housingvaluation[continuous_var], function(x) {
  tryCatch(
    find_outliers(x),
    error = function(e) {
      warning(paste("Error processing variable:", deparse(substitute(x))))
      return(NULL)
    }
  )
})
  
print(outliers)

```



#Part B - Question 4
```{r}
#1 Identify missing value
missing_values <- colSums(is.na(housingvaluation))
variables_with_missing <- names(missing_values[missing_values > 0])

missing_percentages <- colMeans(is.na(housingvaluation)) * 100
print(missing_percentages[missing_percentages > 0])

summary(housingvaluation)

# Remove missing values
Remove_missing_value <- housingvaluation

all.deleted <- Remove_missing_value[complete.cases(Remove_missing_value),]


mean(all.deleted$LivingArea, na.rm = TRUE)
mean(housingvaluation$LivingArea, na.rm = TRUE)

mean(all.deleted$YearBuilt, na.rm = TRUE)
mean(housingvaluation$YearBuilt, na.rm = TRUE)

png("correlation_plot_rmmv.png", width=2500, height=2500, res=150)
pairs.panels(Replace_with_mean, col="red")
dev.off()


plot(density(all.deleted$LivingArea), col="red", 
 main="LivingArea Original (Blue) vs Transformed (Red)") 
lines(density(Remove_missing_value$LivingArea, na.rm = TRUE), col="blue")

plot(density(all.deleted$YearBuilt), col="red", 
 main="YearBuilt Original (Blue) vs Transformed (Red)") 
lines(density(Remove_missing_value$YearBuilt, na.rm = TRUE), col="blue")

#Replace with mean


Replace_with_mean <- housingvaluation

summary(Replace_with_mean)

Replace_with_mean$YearBuilt[is.na(Replace_with_mean$YearBuilt)] <- mean(Replace_with_mean$YearBuilt, na.rm = TRUE)
mean(Replace_with_mean$YearBuilt, na.rm = TRUE)

Replace_with_mean$LivingArea[is.na(Replace_with_mean$LivingArea)] <- mean(Replace_with_mean$LivingArea, na.rm = TRUE)
mean(Replace_with_mean$LivingArea, na.rm = TRUE)

png("correlation_plot_rpwm.png", width=2500, height=2500, res=150)
pairs.panels(Replace_with_mean, col="red")
dev.off()


plot(density(Replace_with_mean$YearBuilt), col="red",
 main="YearBuilt Original (Blue) vs Transformed (Red)") 
lines(density(housingvaluation$YearBuilt, na.rm = TRUE), col="blue")

plot(density(Replace_with_mean$LivingArea), col="red",
 main="LivingArea Original (Blue) vs Transformed (Red)") 
lines(density(housingvaluation$LivingArea, na.rm = TRUE), col="blue")


#Replace With Zero

MV_zero <- housingvaluation

MV_zero[is.na(MV_zero)] <- 0

mean(MV_zero$YearBuilt, na.rm = TRUE)
mean(housingvaluation$YearBuilt, na.rm = TRUE)
mean(MV_zero$LivingArea, na.rm = TRUE)
mean(housingvaluation$LivingArea, na.rm = TRUE)

png("correlation_plot.png", width=2500, height=2500, res=150)
pairs.panels(MV_zero, col="red")
dev.off()



plot(density(MV_zero$YearBuilt), col="red", 
 main="YearBuilt Original (Blue) vs Transformed (Red)") 
lines(density(housingvaluation$YearBuilt, na.rm = TRUE), col="blue")

plot(density(MV_zero$LivingArea), col="red", 
 main="LivingArea Original (Blue) vs Transformed (Red)") 
lines(density(housingvaluation$LivingArea, na.rm = TRUE), col="blue")
```


```{r}
#final dataset

housingvaluation <- housingvaluation[, !names(housingvaluation) %in% c("Id")]

housingvaluation_complete <- housingvaluation[complete.cases(housingvaluation),]

summary(housingvaluation_complete)



```


#Part B - Question 5
```{r}
#Correlation 

corplot <- cor(housingvaluation_complete, use = "pairwise.complete.obs")
cor_rounded <- round(corplot, digits = 2)

corrplot(cor_rounded, 
         method = "circle", 
         type = "upper", 
         tl.col = "black", 
         tl.srt = 45, 
         number.cex = 0.7,
         tl.cex = 0.4,
         cl.cex = 0.4,
         diag = FALSE,
         order = "hclust",
         addrect = 3,
         col = colorRampPalette(c("#6D9EC1", "white", "#E46726"))(200))
```


```{r}
#Dimensional reduction 

target_var <- housingvaluation_complete$SalePrice

housingdataset = subset(housingvaluation_complete, select = -c(SalePrice))

summary(housingdataset)



Mat <- data.matrix(housingdataset)

corrMat <- cor(Mat)

highlyCorr <- findCorrelation(corrMat, cutoff = 0.5)

names(housingdataset)[highlyCorr]


```



```{r}


selected_attr <- housingvaluation_complete$SalePrice
par(mfrow=c(1,2))
hist(selected_attr, col="orange", main="Histogram")
plot(density(selected_attr, na.rm=TRUE), main="Density")


#Distribution of selected variables against the target variable
Selected_vars <- subset(housingdataset, select = -c(KitchenAbvGr, Utilities_NoSeWa, Attachedtohome_garage, MoSold, YrSold, GarageCars))

Selected_vars$SalePrice <- target_var

#Distribution of continous vars with target var

continuous_vars2 <- c("LotArea", "TotalBSF", "LivingArea", "OpenPorchSF", "LowQualFinSF", "PoolArea")

par(mfrow = c(2, 3))
plot_list <- list()

for (var in continuous_vars2) {
  p <- ggplot(Selected_vars, aes_string(x = var, y = "SalePrice")) +
    geom_point(alpha = 0.5, color = "steelblue") +
    geom_smooth(method = "lm", color = "red", se = FALSE) +
    labs(x = var, y = "Sale Price", title = paste("Sale Price vs", var)) +
    theme_minimal() +
    theme(plot.title = element_text(hjust = 0.5, face = "bold"),
          axis.title = element_text(face = "bold"),
          axis.text = element_text(size = 8))
  
  plot_list[[var]] <- p
}
grid.arrange(grobs = plot_list, ncol = 3)


#Distribution of categorical vars with target var

categorical_vars2 <- Selected_vars %>%
  select(-c(LotArea, TotalBSF, LivingArea, OpenPorchSF, LowQualFinSF, PoolArea, SalePrice))


plot_data <- categorical_vars2 %>%
  mutate(SalePrice = Selected_vars$SalePrice) %>%
  pivot_longer(cols = -SalePrice, names_to = "Variable", values_to = "Category") %>%
  group_by(Variable, Category) %>%
  summarise(MeanSalePrice = mean(SalePrice, na.rm = TRUE), .groups = 'drop')

plot_list <- lapply(unique(plot_data$Variable), function(var) {
  ggplot(plot_data[plot_data$Variable == var,], aes(x = Category, y = MeanSalePrice)) +
    geom_bar(stat = "identity", fill = "skyblue") +
    theme_minimal() +
    theme(axis.text.x = element_text(angle = 45, hjust = 1, size = 6),
          axis.text.y = element_text(size = 6),
          plot.title = element_text(size = 8),
          plot.margin = unit(c(0.1, 0.1, 0.1, 0.1), "cm")) +
    labs(title = var, x = NULL, y = NULL) +
    scale_y_continuous(labels = scales::dollar_format(scale = 1e-3, suffix = "K"))
})

n_plots <- length(plot_list)
n_cols <- ceiling(sqrt(n_plots))
n_rows <- ceiling(n_plots / n_cols)

cat_dis <- grid.arrange(
  grobs = plot_list,
  ncol = n_cols,
  nrow = n_rows,
  top = "Distribution of Categorical Variables vs SalePrice"
)



```



```{r}
#Test for skewness

housingdataset %>%
  select(all_of(continuous_vars2)) %>%
  gather(key = "variable", value = "value") %>%
  ggplot(aes(x = value)) +
  facet_wrap(~ variable, scales = "free") +
  geom_histogram()

categorical_var3 <- colnames(categorical_vars2)

housingdataset %>%
  select(all_of(categorical_var3)) %>%
  gather(key = "variable", value = "value") %>%
  ggplot(aes(x = value)) +
  facet_wrap(~ variable, scales = "free") +
  geom_bar()
```


```{r}
#Tranform to normal distribution

right_skewcols <- c("LivingArea", "OpenPorchSF", "TotalBSF", "LotArea")

housingdataset[right_skewcols] <- lapply(housingdataset[right_skewcols], function(x) {
  x[x <= 0] <- 0.01
  log(x)
})


housingdataset %>%
  select(all_of(continuous_vars2)) %>%
  gather(key = "variable", value = "value") %>%
  ggplot(aes(x = value)) +
  facet_wrap(~ variable, scales = "free") +
  geom_histogram()


```



#Part C- question 1

```{r}

housingdataset_selected1 <- subset(housingdataset, select = -c(KitchenAbvGr, Utilities_NoSeWa, Attachedtohome_garage, MoSold, YrSold, GarageCars))


```



```{r}

housingdataset_selected1$SalePrice <- target_var

summary(housingdataset_selected1)

#Set up sample

sample_size <- floor(2/3 * nrow(housingdataset_selected1))


#sample the dataset

set.seed(6) 


housingdataset_selected1 <- housingdataset_selected1[sample(nrow(housingdataset_selected1)), ]
train.set <-housingdataset_selected1[1:sample_size, ]
test.set <- housingdataset_selected1[(sample_size+1):nrow(housingdataset_selected1), ]


#predictive model 

formula = SalePrice ~.

#Fit the model

hmodel <- lm(formula = formula, data = train.set)
summary(hmodel)$coefficients

#Regression model

as.formula(
  paste0("y ~ ", round(coefficients(hmodel)[1],2), " + ", 
         paste(sprintf("%.2f * %s",coefficients(hmodel)[-1], 
                       names(coefficients(hmodel)[-1])), 
               collapse=" + ")
  )
)

#Predict the SalePrice

train.set$predicted.SalePrice <- predict(hmodel, train.set)
test.set$predicted.SalePrice <- predict(hmodel, test.set)


print("Actual Values")
head(test.set$SalePrice[1:5])
print("Predicted Values")
head(test.set$predicted.SalePrice[1:5])

#Plot predicted value

plot_1 <- test.set %>% 
  ggplot(aes(SalePrice,predicted.SalePrice)) + 
  geom_point(alpha=0.5) + 
  stat_smooth(aes(colour='red')) + 
  xlab('Actual value of SalePrice') + 
  ylab('Predicted value of SalePrice')+ 
  theme_bw()
ggplotly(plot_1)


#Testing model
error <- test.set$SalePrice-test.set$predicted.SalePrice
rmse <- sqrt(mean(error^2))
print(paste("Root Mean Square Error: ", rmse))


```




```{r}

#model 2


housingdataset_selected2 <- subset(housingdataset, select = -c(KitchenAbvGr, MoSold, YrSold, Attachedtohome_garage, Utilities_NoSeWa, LotConfig_Inside, Dwellclass_Townhouse_InsideUnite, GarageCars))


housingdataset_selected2$SalePrice <- target_var


#Set up sample


sample_size2 <- floor(2/3 * nrow(housingdataset_selected2))


#sample the dataset

set.seed(6)

housingdataset_selected2 <- housingdataset_selected2[sample(nrow(housingdataset_selected2)), ]

train.set2 <-housingdataset_selected2[1:sample_size2, ]
test.set2 <- housingdataset_selected2[(sample_size2+1):nrow(housingdataset_selected2), ]



#predictive model 

formula = SalePrice ~.

#Fir the model

hmodel2 <- lm(formula = formula, data = train.set2)
summary(hmodel2)$coefficients

#Regression model

as.formula(
  paste0("y ~ ", round(coefficients(hmodel2)[1],2), " + ", 
         paste(sprintf("%.2f * %s",coefficients(hmodel2)[-1], 
                       names(coefficients(hmodel2)[-1])), 
               collapse=" + ")
  )
)
#Predict the SalePrice
rm(train.set2, test.set2)

train.set2$predicted.SalePrice <- predict(hmodel2, train.set2)
test.set2$predicted.SalePrice <- predict(hmodel2, test.set2)

print("Actual Values")
head(test.set2$SalePrice[1:5])
print("Predicted Values")
head(test.set2$predicted.SalePrice[1:5])

#Plot predicted value
plot_2 <- test.set2 %>% 
  ggplot(aes(SalePrice,predicted.SalePrice)) + 
  geom_point(alpha=0.5) + 
  stat_smooth(aes(colour='red')) + 
  xlab('Actual value of SalePrice') + 
  ylab('Predicted value of SalePrice')+ 
  theme_bw()
ggplotly(plot_2)


#Testing model

rm(error2, rmse2)

error2 <- test.set2$SalePrice-test.set2$predicted.SalePrice
rmse2 <- sqrt(mean(error2^2))
print(paste("Root Mean Square Error_2: ", rmse2))

```




```{r}

#model 3


housingdataset_selected_3 <- subset(housingdataset, select = -c(KitchenAbvGr, MoSold, YrSold, Attachedtohome_garage, Utilities_NoSeWa, LotConfig_Inside, Dwellclass_Townhouse_InsideUnite, GarageCars, Utilities_AllPub))

housingdataset_selected_3$SalePrice <- target_var


#Set up sample


sample_size_3 <- floor(2/3 * nrow(housingdataset_selected_3))


#sample the dataset


set.seed(6) 


housingdataset_selected_3 <- housingdataset_selected_3[sample(nrow(housingdataset_selected_3)), ]

train.set3 <-housingdataset_selected_3[1:sample_size_3, ]
test.set3 <- housingdataset_selected_3[(sample_size_3+1):nrow(housingdataset_selected_3), ]



#predictive model 

formula = SalePrice ~.

#Fir the model

hmodel_3 <- lm(formula = formula, data = train.set3)


summary(hmodel_3)$coefficients

#Regression model

as.formula(
  paste0("y ~ ", round(coefficients(hmodel_3)[1],2), " + ", 
         paste(sprintf("%.2f * %s",coefficients(hmodel_3)[-1], 
                       names(coefficients(hmodel_3)[-1])), 
               collapse=" + ")
  )
)
#Predict the SalePrice


train.set3$predicted.SalePrice <- predict(hmodel_3, train.set3)
test.set3$predicted.SalePrice <- predict(hmodel_3, test.set3)


print("Actual Values")
head(test.set3$SalePrice[1:5])
print("Predicted Values")
head(test.set3$predicted.SalePrice[1:5])

#Plot predicted value
plot3 <- test.set3 %>% 
  ggplot(aes(SalePrice,predicted.SalePrice)) + 
  geom_point(alpha=0.5) + 
  stat_smooth(aes(colour='red')) + 
  xlab('Actual value of SalePrice') + 
  ylab('Predicted value of SalePrice')+ 
  theme_bw()
ggplotly(plot3)


#Rsquare assessment
#Train mode
r_squared <- summary(hmodel)$r.squared
print(paste("R Squared: ", r_squared))


#Testing model



error_3 <- test.set3$SalePrice-test.set3$predicted.SalePrice
rmse_3 <- sqrt(mean(error_3^2))
print(paste("Root Mean Square Error_2: ", rmse_3))

```


#Decision Tree
```{r}


dcthousing <- housingdataset_selected1
View(dcthousing)
ggcorr(dcthousing, label = TRUE)



```





```{r}

dctsample <- floor(2/3*nrow(dcthousing))

set.seed(6) 


dcthousing.selected <- dcthousing[sample(nrow(dcthousing)), ]

dct.train <- dcthousing.selected[1:dctsample, ]  
dct.test <- dcthousing.selected[(dctsample+1):nrow(dcthousing.selected), ] 



formula = SalePrice ~.

dtree <- rpart(formula, data=dct.train, method="anova")

dtree$variable.importance
```


```{r}

rpart.plot(dtree, type = 4, fallen.leaves = FALSE)

print(dtree)


```

```{r}


predicted.dctSalePrice <- predict(dtree, dct.test)

print("Actual Values")
head(dct.test$SalePrice[1:5])
print("Predicted Values")
head(predicted.dctSalePrice[1:5])




dct_error <- dct.test$SalePrice - predicted.dctSalePrice
dct_rmse <- sqrt(mean(dct_error^2))
print(paste("Root Mean Square Error: ", dct_rmse))

#CP
printcp(dtree)

```


```{r}

best_cp <- dtree$cptable[which.min(dtree$cptable[,"xerror"]),"CP"]

```


```{r}

# Try a higher CP value - best

pruned_dtree2 <- prune(dtree, cp =  0.014102)
pred2 <- predict(pruned_dtree2, dct.test)
rmse2 <- sqrt(mean((dct.test$SalePrice - pred2)^2))
print(paste("RMSE with higher CP:", rmse2))

# Try a lower CP value 
pruned_dtree3 <- prune(dtree, cp = 0.00900)
pred3 <- predict(pruned_dtree3, dct.test)
rmse3 <- sqrt(mean((dct.test$SalePrice - pred3)^2))
print(paste("RMSE with lower CP:", rmse3))


rpart.plot(pruned_dtree2, type = 4, fallen.leaves = FALSE)
rpart.plot(pruned_dtree3, type = 4, fallen.leaves = FALSE)
rpart.plot(dtree, type = 4, fallen.leaves = FALSE)



```

